<ul><li>This study focuses on investigating quantum Doeblin coefficients as a generalization of classical concepts in information theory.</li><li>The researchers define new quantum Doeblin coefficients with desirable properties and efficient computability.</li><li>Various interpretations of the quantum Doeblin coefficients are presented, including their representations as minimal singlet fractions and exclusion values.</li><li>The study also explores multiple applications of quantum Doeblin coefficients in various areas, providing improvements over prior literature in terms of generality and efficiency.</li></ul>

Quantum Doeblin Coefficients: Interpretations and Applications

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